Research Catalog

Wavelet applications in engineering electromagnetics

Title
Wavelet applications in engineering electromagnetics / Tapan K. Sarkar, Magdalena Salazar-Palma, Michael C. Wicks.
Author
Sarkar, Tapan (Tapan K.)
Publication
Boston : Artech House, [2002], ©2002.

Items in the Library & Off-site

Filter by

1 Item

StatusFormatAccessCall NumberItem Location
TextRequest in advance TK5102.9 .S363 2002Off-site

Holdings

Details

Additional Authors
  • Salazar-Palma, Magdalena.
  • Wicks, Michael C.
Description
xxi, 347 pages : illustrations; 24 cm.
Series Statement
Artech House electromagnetic analysis series
Uniform Title
Artech House electromagnetic analysis series.
Subjects
Bibliography (note)
  • Includes bibliographical references (p. 305-330) and index.
Contents
  • Ch. 1. Road Map of the Book. Why Use Wavelets? What Are Wavelets? What Is the Wavelet Transform? Use of Wavelets in the Numerical Solution of Electromagnetic Field Problems. Wavelet Methodologies Complement Fourier Techniques -- Ch. 2. Wavelets from an Electrical Engineering Perspective. Development of the Discrete Wavelet Methodology from Filter Theory Concepts. Approximation of a Function by Wavelets. Examples. App. 2A. Principles of Decimation and Expansion -- Ch. 3. Application of Wavelets in the Solution of Operator Equations. Approximation of a Function by Wavelets. Solution of Operator Equations. Wavelet Basis in the Solution of Integral Equations -- Ch. 4. Solving Matrix Equations Using the Wavelet Transform. Implementation of the Wavelet-Like Transform Based on the Tensor Product. Numerical Evaluation of the Wavelet-Like Transform. Solution of Large Dense Complex Matrix Equations Using a Wavelet-Like Methodology Based on the Fast Fourier Transform.
  • Utilization of Custom FIR Filters -- Ch. 5. Solving the Differential Form of Maxwell's Equations. Solution of One-Dimensional Problems Utilizing a Wavelet-Like Basis. Solution of [actual symbol not reproducible][superscript 2]U+k[superscript 2]U = F for Two-Dimensional Problems Utilizing a Wavelet-Like Basis. Application to Some Waveguide Problems -- Ch. 6. Adaptive Multiscale Moment Method. Introduction of the Multiscaling Methodology. Use of Multiscale Basis in Solving Integral Equations Via the Moment Method (MM). Differences Between a Multiscale Basis and a Subdomain Triangular Basis on an Interval [O, L]. Analysis of Electromagnetic Scattering from Materially Coated Strips. Extension of the Multiscale Concepts of 2-D Problems. A Two-Dimensional Multiscale Basis on a Triangular Domain and the Geometrical Significance of the Coefficients for the Multiscale Basis -- Ch. 7. The Continuous Wavelet Transform and Its Relationship to the Fourier Transform. Continuous Transforms.
  • Discrete Transforms -- Ch. 8. T-Pulse: Windows That Are Strictly Time Limited and Practically Band Limited. A Discussion on Various Choices of the Window Function. Development of the T-Pulse. Summary of the Optimization Techniques. Numerical Results -- Ch. 9. Optimal Selection of a Signal-Dependent Basis and Denoising. Selection of an Optimum Basis. Denoising of Signals Through the Wavelet Transform.
ISBN
1580532675 (alk. paper)
LCCN
2002023673
OCLC
  • ocm49226211
  • SCSB-4288819
Owning Institutions
Columbia University Libraries